Benchmarking near-term devices with quantum error correction
arXiv:2004.11037 · doi:10.1088/2058-9565/aba038
Abstract
Now that ever more sophisticated devices for quantum computing are being developed, we require ever more sophisticated benchmarks. This includes a need to determine how well these devices support the techniques required for quantum error correction. In this paper we introduce the \texttt{topological\_codes} module of Qiskit-Ignis, which is designed to provide the tools necessary to perform such tests. Specifically, we use the \texttt{RepetitionCode} and \texttt{GraphDecoder} classes to run tests based on the repetition code and process the results. As an example, data from a 43 qubit code running on IBM's \emph{Rochester} device is presented.
Source files include data from 'ibmq_melbourne' and 'ibmq_rochester' devices
References in corpus (8)
- Topological Quantum Distillation
- Repeated Quantum Error Detection in a Surface Code
- Low-distance Surface Codes under Realistic Quantum Noise
- Detecting bit-flip errors in a logical qubit using stabilizer measurements
- Software Mitigation of Crosstalk on Noisy Intermediate-Scale Quantum Computers
- Experimental demonstration of fault-tolerant state preparation with superconducting qubits
- Proof of finite surface code threshold for matching
- A family of stabilizer codes for anyons and Majorana modes
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